Works matching AU Tsitouras, Ch.
Results: 30
Quadratic Störmer-type methods for the solution of the Boussinesq equation by the method of lines.
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- Numerical Methods for Partial Differential Equations, 2008, v. 24, n. 5, p. 1321, doi. 10.1002/num.20317
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- Article
RUNGE-KUTTA PAIRS FOR SCALAR AUTONOMOUS INITIAL VALUE PROBLEMS.
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- International Journal of Computer Mathematics, 2003, v. 80, n. 2, p. 201, doi. 10.1080/00207160304669
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- Article
Continuous extensions to high order runge-kutta methods.
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- International Journal of Computer Mathematics, 1997, v. 65, n. 3/4, p. 273, doi. 10.1080/00207169708804616
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- Article
Interpolating runge-kutta-nyström methods of high order.
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- International Journal of Computer Mathematics, 1993, v. 47, n. 3/4, p. 209, doi. 10.1080/00207169308804178
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- Article
New interpolants for runge-kutta algorithms using second derivatives.
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- International Journal of Computer Mathematics, 1989, v. 31, n. 1/2, p. 105, doi. 10.1080/00207168908803792
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- Article
Scaled runge-kutta-nyström methods for the second order differential equation ÿ = f ( x , y ).
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- International Journal of Computer Mathematics, 1989, v. 28, n. 1-4, p. 139, doi. 10.1080/00207168908803734
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- Article
Eighth order, phase-fitted, six-step methods for solving y″=f(x,y).
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- Journal of Mathematical Chemistry, 2020, v. 58, n. 1, p. 114, doi. 10.1007/s10910-019-01074-5
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A new eighth order exponentially fitted explicit Numerov-type method for solving oscillatory problems.
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- Journal of Mathematical Chemistry, 2018, v. 56, n. 5, p. 1456, doi. 10.1007/s10910-018-0873-x
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Symbolic derivation of Runge–Kutta–Nyström order conditions.
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- Journal of Mathematical Chemistry, 2009, v. 46, n. 3, p. 896, doi. 10.1007/s10910-009-9560-2
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- Article
Explicit, Eighth-Order, Four-Step Methods for Solving y″=f(x,y).
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- Bulletin of the Malaysian Mathematical Sciences Society, 2020, v. 43, n. 5, p. 3791, doi. 10.1007/s40840-019-00879-6
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- Article
Hybrid Numerov-Type Methods with Coefficients Trained to Perform Better on Classical Orbits.
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- Bulletin of the Malaysian Mathematical Sciences Society, 2019, v. 42, n. 5, p. 2119, doi. 10.1007/s40840-019-00775-z
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- Article
EXPLICIT EIGHTH ORDER TWO-STEP METHODS WITH NINE STAGES FOR INTEGRATING OSCILLATORY PROBLEMS.
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- International Journal of Modern Physics C: Computational Physics & Physical Computation, 2006, v. 17, n. 6, p. 861, doi. 10.1142/S0129183106009357
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Explicit Numerov Type Methods for Second Order IVPs with Oscillating Solutions.
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- International Journal of Modern Physics C: Computational Physics & Physical Computation, 2001, v. 12, n. 5, p. 657, doi. 10.1142/S0129183101001869
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- Article
Efficiently inaccurate approximation of hyperbolic tangent used as transfer function in artificial neural networks.
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- Neural Computing & Applications, 2021, v. 33, n. 16, p. 10227, doi. 10.1007/s00521-021-05787-0
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On explicit ninth‐order, two‐step methods addressing y<sup>″</sup>=f(x,y).
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- Mathematical Methods in the Applied Sciences, 2025, v. 48, n. 2, p. 2517, doi. 10.1002/mma.10448
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Handling effectively the rejected stages in Runge–Kutta pairs implementation.
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- Mathematical Methods in the Applied Sciences, 2024, v. 47, n. 12, p. 10390, doi. 10.1002/mma.10128
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Midway reassignment of Runge–Kutta step length.
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- Mathematical Methods in the Applied Sciences, 2023, v. 46, n. 16, p. 16701, doi. 10.1002/mma.9469
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New family for Runge‐Kutta‐Nyström pairs of orders 6(4) with coefficients trained to address oscillatory problems.
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- Mathematical Methods in the Applied Sciences, 2022, v. 45, n. 12, p. 7715, doi. 10.1002/mma.8273
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Sixth‐order, P‐stable, Numerov‐type methods for use at moderate accuracies.
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- Mathematical Methods in the Applied Sciences, 2021, v. 44, n. 8, p. 6923, doi. 10.1002/mma.7233
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Exponential integrators for linear inhomogeneous problems.
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- Mathematical Methods in the Applied Sciences, 2021, v. 44, n. 1, p. 937, doi. 10.1002/mma.6802
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Interpolants for sixth‐order Numerov‐type methods.
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- Mathematical Methods in the Applied Sciences, 2019, v. 42, n. 18, p. 7349, doi. 10.1002/mma.5848
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Phase‐fitted, six‐step methods for solving x′′ = f(t,x).
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- Mathematical Methods in the Applied Sciences, 2019, v. 42, n. 11, p. 3942, doi. 10.1002/mma.5623
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Hybrid, phase–fitted, four–step methods of seventh order for solving x″(t) = f(t,x).
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- Mathematical Methods in the Applied Sciences, 2019, v. 42, n. 6, p. 2025, doi. 10.1002/mma.5495
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Trigonometric–fitted hybrid four–step methods of sixth order for solving y′′(x)=f(x,y).
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- Mathematical Methods in the Applied Sciences, 2019, v. 42, n. 2, p. 710, doi. 10.1002/mma.5371
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Explicit, two‐stage, sixth‐order, hybrid four‐step methods for solving y′′(x)=f(x,y).
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- Mathematical Methods in the Applied Sciences, 2018, v. 41, n. 16, p. 6997, doi. 10.1002/mma.5211
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Fitted modifications of Runge‐Kutta pairs of orders 6(5).
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- Mathematical Methods in the Applied Sciences, 2018, v. 41, n. 16, p. 6184, doi. 10.1002/mma.5128
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Fitted modifications of classical Runge‐Kutta pairs of orders 5(4).
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- Mathematical Methods in the Applied Sciences, 2018, v. 41, n. 12, p. 4549, doi. 10.1002/mma.4913
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Trigonometric fitted, eighth‐order explicit Numerov‐type methods.
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- Mathematical Methods in the Applied Sciences, 2018, v. 41, n. 5, p. 1845, doi. 10.1002/mma.4711
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A new family of 7 stages, eighth-order explicit Numerov-type methods.
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- Mathematical Methods in the Applied Sciences, 2017, v. 40, n. 18, p. 7867, doi. 10.1002/mma.4570
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Evolutionary generation of high-order, explicit, two-step methods for second-order linear IVPs.
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- Mathematical Methods in the Applied Sciences, 2017, v. 40, n. 18, p. 6276, doi. 10.1002/mma.4454
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- Article